Below (imaged) is my original post. Now I have add on questions related to it.

For what values of the independent variable does the function have a practical interpretation in the context of your application problem? Explain. In the context of modeling population growth, the independent variable can represent time (years/months/days). The function y = $2 can be used to represent the population growth rate over time. For practical interpretation, the independent ($2+1) variable x should represent a specic measure of time, and the function should yield a realistic population growth rate. For example, if x represents years, the function could be used to analyze the population growth of a particular species or city over time. Find all values, for which the rst derivative of the function is 0 and interpret them in the context of your application problem. The function setting x to 0 satises the equation. It relates to population growth and the measure of time, as x represents time, by showing no growth in the population. It potentially may represent a stable population with no signicant change. 9:2 _ (new? _ 0 Find all values, for which the second derivative of the function is O and interpret them in the context of your application problem. Interpreting the second derivative values in the context of population growth, we can determine how concave the curve of the growth will be. If x in the second derivative is positive, it indicates that the population growth rate is on the rise, representing a rapid increase in population. Oppositely, if the second derivative is negative, it indicates a decelerating growth rate, suggesting a slowing down of population growth. 2(31'271) ($2+1)3